DocumentCode :
3487785
Title :
Extending two-dimensional human-inspired bipedal robotic walking to three dimensions through geometric reduction
Author :
Sinnet, R.W. ; Ames, A.D.
Author_Institution :
Dept. of Mech. Eng., Texas A&M Univ., College Station, TX, USA
fYear :
2012
fDate :
27-29 June 2012
Firstpage :
4831
Lastpage :
4836
Abstract :
Three-dimensional humanlike bipedal walking is obtained through a hybrid control strategy which combines geometric reduction with human-inspired control. Functional Routhian reduction decouples the sagittal and coronal dynamics of a biped, thereby reducing the control design problem to sagittal motion. Experimental human kinematics data have shown that certain outputs on a human´s kinematics follow a canonical human function : Human-inspired controllers are designed based on this function. The parameters of these functions are found through optimization by trying to make them as close to the human data as possible while simultaneously forming a partial hybrid zero dynamics under feedback linearization. PD control is used in these controllers to track the human functions resulting in stable walking in both two- and three-dimensional simulations.
Keywords :
PD control; control system synthesis; feedback; human factors; legged locomotion; linearisation techniques; motion control; robot dynamics; robot kinematics; PD control; canonical human function; control design problem; coronal dynamics; experimental human kinematics data; feedback linearization; functional Routhian reduction; geometric reduction; human functions; human-inspired controller design; hybrid control strategy; partial hybrid zero dynamics; sagittal dynamics; sagittal motion; three-dimensional humanlike bipedal walking; three-dimensional simulation; two-dimensional human-inspired bipedal robotic walking; two-dimensional simulation; Hip; Humans; Kinematics; Legged locomotion; Robot kinematics; Solid modeling;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
American Control Conference (ACC), 2012
Conference_Location :
Montreal, QC
ISSN :
0743-1619
Print_ISBN :
978-1-4577-1095-7
Electronic_ISBN :
0743-1619
Type :
conf
DOI :
10.1109/ACC.2012.6315667
Filename :
6315667
Link To Document :
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